Automorphic forms on Shimura curves II

Introductions to analytic functions of several variables

Local coefficients I

On the central critical derivatives of Siegel-Eisenstein series III

On periods symbols II

Automorphic forms on Shimura curves I

On the central critical derivatives of Siegel-Eisenstein series II

Mertens’ theorem for global fields and applications II

Realization of modular forms on Shimura curves as Borcherds forms

On algebraic groups III

Algebraic groups

Mertens’ theorem for global fields and applications I

On periods symbols I

On the central critical derivatives of Siegel-Eisenstein series I

On algebraic groups II

Canonical height functions for monomial maps

From Quillen to Grothendieck: a homotopical journey </br> (3) Third talk: Quillen's Theorem A. Grothendieck's theory of basic localizers and test categories. Universality of the homotopy theory of CW-complexes.

From Quillen to Grothendieck: a homotopical journey </br> (2) Second talk: Simplicial sets. Quillen's model category structure.Quasi-categories. Joyal's model category structure.

From Quillen to Grothendieck: a homotopical journey </br> (1) First talk: Quillen's model category structures. Examples: chain complexes, Topological spaces. Derived functors. Homotopy limits and colimits.

Open Gromov-Witten invariants of toric Calabi-Yau 3-folds

Subconvexity bounds for automorphic L-functions (5)

Subconvexity bounds for automorphic L-functions (6)

Subconvexity bounds for automorphic L-functions (4)

Subconvexity bounds for automorphic L-functions (3)

Subconvexity bounds of L-functions.

Subconvexity bounds for automorphic L-functions (2)

Automorphic forms and L-functions on higher rank groups.

Subconvexity bounds for automorphic L-functions (1)

Prime Number Theorem

Introduction